- AThe midpoint of AB
- BThe point dividing AB in 1:2
- CVertex A
- DVertex B
Step-by-Step Solution
To bisect AC (AE = EC), BPT needs AD = DB, so the line must pass through the midpoint of AB.
Answer: A) The midpoint of AB
Through which point of side AB must a line be drawn parallel to BC so that it bisects AC in triangle ABC?
Class 10Basic Proportionality TheoremGeometry — Similarity
Master this chapter in 30 minutes a day.
Don't just memorise the answer — build a daily practice habit.
Practice 5 Similar Questions Free →All Basic Proportionality Theorem practice questions
More Class 10 Basic Proportionality Theorem practice
BPT is proved using the fact that triangles with equal bases and the same height have…For triangle ABC with DE || BC, AD = (4x - 3), DB = (3x - 1), AE = (8x - 7) and EC = (5x…A line cuts side AB of triangle ABC at D and side AC at E. Given AD = 4 cm, DB = 8 cm,…An architect designs a triangular truss ABC. A support beam DE is placed parallel to the…What is the ratio of the perimeter of triangle ADE to the perimeter of triangle ABC, if…